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1333 andrew gelman stats-2012-05-20-Question 10 of my final exam for Design and Analysis of Sample Surveys


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Introduction: 10. Out of a random sample of 100 Americans, zero report having ever held political office. From this information, give a 95% confidence interval for the proportion of Americans who have ever held political office. Solution to question 9 From yesterday : 9. Out of a population of 100 medical records, 40 are randomly sampled and then audited. 10 out of the 40 audits reveal fraud. From this information, give an estimate, standard error, and 95% confidence interval for the proportion of audits in the population with fraud. Solution: estimate is p.hat=10/40=0.25. Se is sqrt(1-f)*sqrt(p.hat*(1-.hat)/n)=sqrt(1-0.4)*sqrt(0.25*0.75/40)=0.053. 95% interval is [0.25 +/- 2*0.053] = [0.14,0.36].


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1 Out of a random sample of 100 Americans, zero report having ever held political office. [sent-2, score-0.772]

2 From this information, give a 95% confidence interval for the proportion of Americans who have ever held political office. [sent-3, score-1.338]

3 Solution to question 9 From yesterday : 9. [sent-4, score-0.146]

4 Out of a population of 100 medical records, 40 are randomly sampled and then audited. [sent-5, score-0.496]

5 From this information, give an estimate, standard error, and 95% confidence interval for the proportion of audits in the population with fraud. [sent-7, score-1.444]


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Introduction: 10. Out of a random sample of 100 Americans, zero report having ever held political office. From this information, give a 95% confidence interval for the proportion of Americans who have ever held political office. Solution to question 9 From yesterday : 9. Out of a population of 100 medical records, 40 are randomly sampled and then audited. 10 out of the 40 audits reveal fraud. From this information, give an estimate, standard error, and 95% confidence interval for the proportion of audits in the population with fraud. Solution: estimate is p.hat=10/40=0.25. Se is sqrt(1-f)*sqrt(p.hat*(1-.hat)/n)=sqrt(1-0.4)*sqrt(0.25*0.75/40)=0.053. 95% interval is [0.25 +/- 2*0.053] = [0.14,0.36].

2 0.58781606 1334 andrew gelman stats-2012-05-21-Question 11 of my final exam for Design and Analysis of Sample Surveys

Introduction: 11. Here is the result of fitting a logistic regression to Republican vote in the 1972 NES. Income is on a 1–5 scale. Approximately how much more likely is a person in income category 4 to vote Republican, compared to a person income category 2? Give an approximate estimate, standard error, and 95% interval. Solution to question 10 From yesterday : 10. Out of a random sample of 100 Americans, zero report having ever held political office. From this information, give a 95% confidence interval for the proportion of Americans who have ever held political office. Solution: Use the Agresti-Coull interval based on (y+2)/(n+4). Estimate is p.hat=2/104=0.02, se is sqrt(p.hat*(1-p.hat)/104)=0.013, 95% interval is [0.02 +/- 2*0.013] = [0,0.05].

3 0.39417928 1361 andrew gelman stats-2012-06-02-Question 23 of my final exam for Design and Analysis of Sample Surveys

Introduction: 23. Suppose you are conducting a survey in which people are asked about their health behaviors (how often they wash their hands, how often they go to the doctor, etc.). There is a concern that different interviewers will get different sorts of responses—that is, there may be important interviewer effects. Describe (in two sentences) how you could estimate the interviewer effects within your survey. Can the interviewer effects create problems of reliability of the survey responses? Explain (in one sentence). Can the interviewer effects create problems of validity of the survey responses? Explain (in one sentence). Solution to question 22 From yesterday : 22. A supermarket chain has 100 equally-sized stores. It is desired to estimate the proportion of vegetables that spoil before being sold. Three stores are selected at random and are checked: the percent of spoiled vegetables are 3%, 5%, and 10% in the three stores. Give an estimate and standard error for the percentage of spo

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Introduction: 9. Out of a population of 100 medical records, 40 are randomly sampled and then audited. 10 out of the 40 audits reveal fraud. From this information, give an estimate, standard error, and 95% confidence interval for the proportion of audits in the population with fraud. Solution to question 8 From yesterday : 8. Which of the following statements accurately characterize the National Election Studies? (Indicate all that apply.) (a) The NES began in 1960. (b) Since 1980, the NES has mostly relied on telephone interviews. (c) The NES typically has a sample size of about 1000–2000 people. (d) The NES uses a sampling design that ensures they get respondents from all fifty states and D.C. Solution: c. This is a purely factual question, not much to say here.

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Introduction: 7. Which of the following statements accurately summarize claims made by Page and Shapiro in The Rational Public and their associated research articles? (Indicate all that apply.) (a) Americans’ attitudes on policy alternatives are highly unstable over time, reflecting a rational response to unstable political conditions. (b) When studying public opinion, question-wording is less important than scholars have traditionally thought. (c) Attitudes about foreign policy change more abruptly than attitudes on domestic issues. (d) The contents of the mass media account for a high proportion of opinion changes on foreign policy. (e) Using the assumption of rationality, Page and Shapiro fit a hedonic regression to estimate the underlying utility function of survey respondents. (f) Page and Shapiro use the term “rational” ironically; their fundamental claim is that Americans are easily distracted and that rational-public models are seriously flawed. Solution to question 6 From

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Introduction: 10. Out of a random sample of 100 Americans, zero report having ever held political office. From this information, give a 95% confidence interval for the proportion of Americans who have ever held political office. Solution to question 9 From yesterday : 9. Out of a population of 100 medical records, 40 are randomly sampled and then audited. 10 out of the 40 audits reveal fraud. From this information, give an estimate, standard error, and 95% confidence interval for the proportion of audits in the population with fraud. Solution: estimate is p.hat=10/40=0.25. Se is sqrt(1-f)*sqrt(p.hat*(1-.hat)/n)=sqrt(1-0.4)*sqrt(0.25*0.75/40)=0.053. 95% interval is [0.25 +/- 2*0.053] = [0.14,0.36].

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Introduction: 11. Here is the result of fitting a logistic regression to Republican vote in the 1972 NES. Income is on a 1–5 scale. Approximately how much more likely is a person in income category 4 to vote Republican, compared to a person income category 2? Give an approximate estimate, standard error, and 95% interval. Solution to question 10 From yesterday : 10. Out of a random sample of 100 Americans, zero report having ever held political office. From this information, give a 95% confidence interval for the proportion of Americans who have ever held political office. Solution: Use the Agresti-Coull interval based on (y+2)/(n+4). Estimate is p.hat=2/104=0.02, se is sqrt(p.hat*(1-p.hat)/104)=0.013, 95% interval is [0.02 +/- 2*0.013] = [0,0.05].

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Introduction: 9. Out of a population of 100 medical records, 40 are randomly sampled and then audited. 10 out of the 40 audits reveal fraud. From this information, give an estimate, standard error, and 95% confidence interval for the proportion of audits in the population with fraud. Solution to question 8 From yesterday : 8. Which of the following statements accurately characterize the National Election Studies? (Indicate all that apply.) (a) The NES began in 1960. (b) Since 1980, the NES has mostly relied on telephone interviews. (c) The NES typically has a sample size of about 1000–2000 people. (d) The NES uses a sampling design that ensures they get respondents from all fifty states and D.C. Solution: c. This is a purely factual question, not much to say here.

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